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The equations of motion are obtained using Hamilton's principle.
Equations of motion are obtained from Lagrange's equations.
The governing equations of motion are obtained via energy method and Hamilton's principle.
The governing differential equations of motion are obtained by using Lagrange's equations.
An explanation of the additional local extremes of the stress is presented.
The equations of motion are obtained based on the nonlinear Novozhilov shell theory via Lagrangian approach.
The equations of motion are obtained using the first order shear deformation plate theory.
Utilizing the Galerkin method, the equations of motion are obtained in matrix form.
The equations of motion are obtained via an energy method based on Lagrange equations.
The discrete dynamic equations of motion are obtained by the collocation method.
The governing equations of motion are obtained by using Lagrange equation.
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